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20082026
most citedStochastic approach for a multivalued Dirichlet-Neumann problem

23 citations · 101 across the 15 of their papers we have counts for

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5 papers · 1 filter

math.OC2008

The Fitzpatrick function - a bridge between convex analysis and multivalued stochastic differential equations

Aurel Rascanu, Eduard Rotenstein

Using the Fitzpatrick function, we characterize the solutions for different classes of deterministic and stochastic differential equations driven by maximal monotone operators (or…

math.DS2008★ 2 cited

Viability for stochastic differential equations driven by fractional Brownian motion

Ioana Ciotir, Aurel Rascanu

In this paper we prove a viability result for multidimensional, time dependent, stochastic differential equations driven by fractional Brownian motion with Hurst parameter1/2 < H <…

math.DS2008★ 23 cited

Stochastic approach for a multivalued Dirichlet-Neumann problem

Lucian Maticiuc, Aurel Rascanu

We prove the existence and uniqueness of a viscosity solution of the parabolic variational inequality with a nonlinear multivalued Neumann-Dirichlet boundary condition:% {equation*…

math.PR2008★ 1 cited

Backward stochastic variational inequalities with locally bounded generators

Lucian Maticiuc, Aurel Rascanu, Adrian Zalinescu

The paper deals with the existence and uniqueness of the solution of the backward stochastic variational inequality: \begin{equation} \left\{\begin{array} {l}-dY_{t}+\partial φ(Y_{…

math.DS2008★ 18 cited

Viscosity solutions for systems of parabolic variational inequalities

Lucian Maticiuc, Etienne Pardoux, Aurel Răşcanu +1

In this paper, we first define the notion of viscosity solution for the following system of partial differential equations involving a subdifferential operator:\[\{[c]{l}\dfrac{\pa…